On the Lie-Trotter approximation formula
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Publication:6049288
DOI10.1016/j.cam.2023.115466OpenAlexW4385145250MaRDI QIDQ6049288
Publication date: 17 October 2023
Published in: Journal of Computational and Applied Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.cam.2023.115466
approximationLie-Trotter product formulageneralized Schrödinger operatorquasi-equicontinuous \(C_0\)-semigroups
One-parameter semigroups and linear evolution equations (47D06) Groups and semigroups of linear operators (47D03) Second-order elliptic equations (35J15) Ordinary differential equations and systems with randomness (34F05) Fokker-Planck equations (35Q84)
Cites Work
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- Uniqueness of \(C _{0}\)-semigroups on a general locally convex vector space and an application
- Semi-groups of operators in Fréchet space and applications to partial differential equations
- A new topological approach to the \(L^{\infty }\)-uniqueness of operators and the \(L^{1}\)-uniqueness of Fokker--Planck equations
- \(C_ 0\)-semigroups on a locally convex space
- On the theory of semigroups of operators on locally convex spaces
- Trotter--Kato theorems for bi-continuous semigroups and applications to Feller semigroups.
- On the \(L^\infty\)-uniqueness of dynamical systems with small random perturbation
- \(L^1\)-uniqueness of the Fokker-Planck equation on a Riemannian manifold
- Semigroups of operators in locally convex spaces
- On the approximation of C_0-semigroups on the dual of a Banach space
- Gibbs Semigroups
- Semigroups of Operators on Locally Convex Spaces
- Semi-groups of operators in locally convex spaces
- Semi-groups of operators in locally convex spaces
- Second order PDE's in finite and infinite dimension
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